BinaryLaurentEvaluation
Abstract
Complete binary Laurent evaluation
Definition 1.1 (ABField).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.ABField
Formalization. D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.ABField (✓ std3).
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Definition 1.2 (y).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.y
Formalization. D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.y (✓ std3).
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Definition 1.3 (z).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.z
Formalization. D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.z (✓ std3).
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Definition 1.4 (originalRational).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.originalRational
Formalization. D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.originalRational (✓ std3).
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Theorem 1.5 (coefficient_scalar).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.coefficient_scalar
Proof. Machine-checked in Lean as D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.coefficient_scalar (✓ std3). ∎
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Theorem 1.6 (binary_kernel_coeff).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binary_kernel_coeff
Proof. Machine-checked in Lean as D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binary_kernel_coeff (✓ std3). ∎
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Theorem 1.7 (signed_kernel_choose).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.signed_kernel_choose
Proof. Machine-checked in Lean as D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.signed_kernel_choose (✓ std3). ∎
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Definition 1.8 (BinaryPolynomial).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.BinaryPolynomial
Formalization. D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.BinaryPolynomial (✓ std3).
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Definition 1.9 (BinaryExponent).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.BinaryExponent
Formalization. D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.BinaryExponent (✓ std3).
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Definition 1.10 (binaryRational).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryRational
Formalization. D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryRational (✓ std3).
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Definition 1.11 (binaryExpansion).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryExpansion
Formalization. D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryExpansion (✓ std3).
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Definition 1.12 (binaryModes).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryModes
Formalization. D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryModes (✓ std3).
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Definition 1.13 (binaryKernel).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryKernel
Formalization. D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryKernel (✓ std3).
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Theorem 1.14 (binary_laurent_jump).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binary_laurent_jump
Proof. Machine-checked in Lean as D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binary_laurent_jump (✓ std3). ∎
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Theorem 1.15 (forward_readout).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.forward_readout
Proof. Machine-checked in Lean as D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.forward_readout (✓ std3). ∎
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Theorem 1.16 (reverse_readout).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.reverse_readout
Proof. Machine-checked in Lean as D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.reverse_readout (✓ std3). ∎
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Theorem 1.17 (binary_complete_residue).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binary_complete_residue
Proof. Machine-checked in Lean as D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binary_complete_residue (✓ std3). ∎
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Definition 1.18 (binaryTaylor).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryTaylor
Formalization. D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryTaylor (✓ std3).
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Theorem 1.19 (binary_fractional_taylor).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binary_fractional_taylor
Proof. Machine-checked in Lean as D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binary_fractional_taylor (✓ std3). ∎
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Theorem 1.20 (yz_ne_zero).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.yz_ne_zero
Proof. Machine-checked in Lean as D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.yz_ne_zero (✓ std3). ∎
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Theorem 1.21 (triangle_vandermonde).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.triangle_vandermonde
Proof. Machine-checked in Lean as D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.triangle_vandermonde (✓ std3). ∎
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
Theorem 1.22 (map_complex_smul).
Lean statement: D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.map_complex_smul
Proof. Machine-checked in Lean as D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.map_complex_smul (✓ std3). ∎
Source. Repository-derived.
Acknowledgement. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.
Commentary.
The two ordered Hahn coefficients are subtracted before support or evaluation. All numerator and diagonal exponents are signed. The signed kernel identity and complete residue calculation include positive-power cancellation and zero or empty degree fibers. The original contextual coefficient API is reused after its separate visibility publication. The original AB coefficient-field carriers and the three consumed ABOuterTaylor algebra helpers are kept here under their original declaration namespaces, without the unconsumed AB residue or middle-proof chains.
References
- Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.ABField - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.BinaryExponent - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.BinaryPolynomial - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryExpansion - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryKernel - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryModes - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryRational - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binaryTaylor - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binary_complete_residue - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binary_fractional_taylor - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binary_kernel_coeff - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.binary_laurent_jump - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.coefficient_scalar - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.forward_readout - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.map_complex_smul - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.originalRational - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.reverse_readout - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.signed_kernel_choose - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.triangle_vandermonde - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.y - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.yz_ne_zero - Truth anchor:
D5/S3/VertexAlgebra/NestedResidues/BinaryLaurentEvaluation.z - Dependency: D5/S3/VertexAlgebra/NestedResidues/LatticeHalfFockOuterTaylorEvaluation